Refine search

Level Index Genus Rank Genus-rank difference
$\Q$-gonality Cusps $\Q$-cusps Elliptic points of order 2 Elliptic points of order 3
Simple Squarefree CM points Fiber product with Minimally covers
Minimally covered by Contains $-I$ Points Obstructions Family
Sort order Select

Results (26 matches)

  displayed columns for results
Label RSZB label RZB label CP label SZ label S label Name Level Index Genus $\Q$-gonality Cusps $\Q$-cusps CM points Models $\operatorname{GL}_2(\mathbb{Z}/N\mathbb{Z})$-generators
8.48.0.a.1 8.48.0.49 X186 8N0 $8$ $48$ $0$ $2$ $10$ $0$ $1$ $\begin{bmatrix}1&0\\4&1\end{bmatrix}$, $\begin{bmatrix}1&4\\0&1\end{bmatrix}$, $\begin{bmatrix}5&0\\0&1\end{bmatrix}$, $\begin{bmatrix}5&0\\0&3\end{bmatrix}$, $\begin{bmatrix}7&4\\4&7\end{bmatrix}$
8.48.0.b.1 8.48.0.50 X183 8N0 8N0-8c $8$ $48$ $0$ $1$ $10$ $4$ $1$ $\begin{bmatrix}1&0\\4&1\end{bmatrix}$, $\begin{bmatrix}1&4\\0&1\end{bmatrix}$, $\begin{bmatrix}5&0\\0&1\end{bmatrix}$, $\begin{bmatrix}7&4\\4&7\end{bmatrix}$, $\begin{bmatrix}7&6\\0&1\end{bmatrix}$
8.48.0.b.2 8.48.0.44 X187 8N0 8N0-8a $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}1&0\\4&1\end{bmatrix}$, $\begin{bmatrix}1&4\\0&1\end{bmatrix}$, $\begin{bmatrix}3&2\\0&1\end{bmatrix}$, $\begin{bmatrix}7&4\\0&3\end{bmatrix}$, $\begin{bmatrix}7&4\\4&7\end{bmatrix}$
8.48.0.c.1 8.48.0.45 X189 8N0 8N0-8f $8$ $48$ $0$ $1$ $10$ $4$ $1$ $\begin{bmatrix}1&0\\4&1\end{bmatrix}$, $\begin{bmatrix}1&4\\0&1\end{bmatrix}$, $\begin{bmatrix}7&4\\0&1\end{bmatrix}$, $\begin{bmatrix}7&4\\0&3\end{bmatrix}$, $\begin{bmatrix}7&4\\4&7\end{bmatrix}$
8.48.0.d.1 8.48.0.120 X198 8N0 $8$ $48$ $0$ $2$ $10$ $0$ $1$ $\begin{bmatrix}3&0\\0&5\end{bmatrix}$, $\begin{bmatrix}3&2\\4&1\end{bmatrix}$, $\begin{bmatrix}7&4\\0&7\end{bmatrix}$, $\begin{bmatrix}7&6\\0&3\end{bmatrix}$
8.48.0.e.1 8.48.0.137 X203 8N0 8N0-8e $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}1&0\\4&1\end{bmatrix}$, $\begin{bmatrix}1&2\\4&7\end{bmatrix}$, $\begin{bmatrix}3&0\\4&1\end{bmatrix}$, $\begin{bmatrix}7&6\\0&1\end{bmatrix}$
8.48.0.e.2 8.48.0.88 X204 8N0 8N0-8d $8$ $48$ $0$ $1$ $10$ $0$ $1$ $\begin{bmatrix}1&0\\4&1\end{bmatrix}$, $\begin{bmatrix}3&2\\0&5\end{bmatrix}$, $\begin{bmatrix}3&6\\4&7\end{bmatrix}$, $\begin{bmatrix}7&4\\0&5\end{bmatrix}$
8.48.0.f.1 8.48.0.96 X200 8N0 8N0-8b $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}3&2\\0&1\end{bmatrix}$, $\begin{bmatrix}3&2\\4&1\end{bmatrix}$, $\begin{bmatrix}5&6\\0&1\end{bmatrix}$, $\begin{bmatrix}7&0\\0&7\end{bmatrix}$
8.48.0.g.1 8.48.0.121 X182 8O0 $8$ $48$ $0$ $2$ $10$ $0$ $1$ $\begin{bmatrix}3&0\\4&5\end{bmatrix}$, $\begin{bmatrix}3&0\\4&7\end{bmatrix}$, $\begin{bmatrix}5&4\\4&3\end{bmatrix}$, $\begin{bmatrix}7&2\\4&1\end{bmatrix}$
8.48.0.h.1 8.48.0.138 X190 8O0 8O0-8i $8$ $48$ $0$ $1$ $10$ $0$ $1$ $\begin{bmatrix}1&6\\0&7\end{bmatrix}$, $\begin{bmatrix}3&2\\4&7\end{bmatrix}$, $\begin{bmatrix}3&4\\0&5\end{bmatrix}$, $\begin{bmatrix}5&6\\0&5\end{bmatrix}$
8.48.0.h.2 8.48.0.89 X181 8O0 8O0-8j $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}1&4\\4&5\end{bmatrix}$, $\begin{bmatrix}5&6\\0&5\end{bmatrix}$, $\begin{bmatrix}7&4\\0&7\end{bmatrix}$, $\begin{bmatrix}7&4\\4&5\end{bmatrix}$
8.48.0.i.1 8.48.0.97 X188 8O0 8O0-8a $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}3&2\\0&1\end{bmatrix}$, $\begin{bmatrix}5&2\\0&5\end{bmatrix}$, $\begin{bmatrix}5&2\\0&7\end{bmatrix}$, $\begin{bmatrix}7&4\\4&1\end{bmatrix}$
8.48.0.j.1 8.48.0.139 X206 8O0 $8$ $48$ $0$ $2$ $10$ $0$ $1$ $\begin{bmatrix}3&4\\0&1\end{bmatrix}$, $\begin{bmatrix}7&0\\0&7\end{bmatrix}$, $\begin{bmatrix}7&2\\0&7\end{bmatrix}$, $\begin{bmatrix}7&4\\0&3\end{bmatrix}$
8.48.0.j.2 8.48.0.124 X184 8O0 $8$ $48$ $0$ $2$ $10$ $0$ $1$ $\begin{bmatrix}3&0\\0&7\end{bmatrix}$, $\begin{bmatrix}5&0\\0&3\end{bmatrix}$, $\begin{bmatrix}5&6\\0&1\end{bmatrix}$, $\begin{bmatrix}7&6\\0&5\end{bmatrix}$
8.48.0.k.1 8.48.0.123 X185 8O0 8O0-8d $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}1&4\\0&3\end{bmatrix}$, $\begin{bmatrix}1&6\\0&7\end{bmatrix}$, $\begin{bmatrix}5&6\\0&7\end{bmatrix}$, $\begin{bmatrix}7&2\\0&3\end{bmatrix}$
8.48.0.k.2 8.48.0.91 X194 8O0 8O0-8c $8$ $48$ $0$ $1$ $10$ $4$ $1$ $\begin{bmatrix}3&6\\0&3\end{bmatrix}$, $\begin{bmatrix}5&2\\0&1\end{bmatrix}$, $\begin{bmatrix}5&2\\0&7\end{bmatrix}$, $\begin{bmatrix}7&4\\0&1\end{bmatrix}$
8.48.0.l.1 8.48.0.144 X192 8O0 8O0-8e $8$ $48$ $0$ $1$ $10$ $4$ $1$ $\begin{bmatrix}1&2\\0&7\end{bmatrix}$, $\begin{bmatrix}1&4\\0&7\end{bmatrix}$, $\begin{bmatrix}5&4\\0&1\end{bmatrix}$, $\begin{bmatrix}7&6\\0&1\end{bmatrix}$
8.48.0.l.2 8.48.0.98 X193 8O0 8O0-8b $X_{\pm1}(2,8)$ $8$ $48$ $0$ $1$ $10$ $4$ $1$ $\begin{bmatrix}7&0\\0&5\end{bmatrix}$, $\begin{bmatrix}7&4\\0&7\end{bmatrix}$, $\begin{bmatrix}7&6\\0&1\end{bmatrix}$, $\begin{bmatrix}7&6\\0&7\end{bmatrix}$
8.48.0.m.1 8.48.0.218 X197 8O0 8O0-8k $8$ $48$ $0$ $1$ $10$ $0$ $1$ $\begin{bmatrix}1&6\\0&3\end{bmatrix}$, $\begin{bmatrix}7&2\\0&7\end{bmatrix}$, $\begin{bmatrix}7&3\\0&1\end{bmatrix}$
8.48.0.m.2 8.48.0.224 X199 8O0 8O0-8l $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}5&3\\0&3\end{bmatrix}$, $\begin{bmatrix}5&4\\0&7\end{bmatrix}$, $\begin{bmatrix}7&5\\0&3\end{bmatrix}$
8.48.0.n.1 8.48.0.199 X205 8O0 8O0-8g $8$ $48$ $0$ $1$ $10$ $4$ $1$ $\begin{bmatrix}1&5\\0&7\end{bmatrix}$, $\begin{bmatrix}5&2\\0&1\end{bmatrix}$, $\begin{bmatrix}5&4\\0&1\end{bmatrix}$, $\begin{bmatrix}7&2\\0&7\end{bmatrix}$
8.48.0.n.2 8.48.0.197 X195 8O0 8O0-8f $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}1&6\\0&5\end{bmatrix}$, $\begin{bmatrix}3&1\\0&5\end{bmatrix}$, $\begin{bmatrix}5&1\\0&3\end{bmatrix}$, $\begin{bmatrix}5&5\\0&7\end{bmatrix}$
8.48.0.o.1 8.48.0.227 X201 8O0 $8$ $48$ $0$ $2$ $10$ $0$ $1$ $\begin{bmatrix}1&1\\0&3\end{bmatrix}$, $\begin{bmatrix}3&1\\0&7\end{bmatrix}$, $\begin{bmatrix}7&3\\0&5\end{bmatrix}$
8.48.0.p.1 8.48.0.217 X202 8O0 8O0-8h $8$ $48$ $0$ $1$ $10$ $2$ $1$ $\begin{bmatrix}1&5\\0&3\end{bmatrix}$, $\begin{bmatrix}1&6\\0&7\end{bmatrix}$, $\begin{bmatrix}7&3\\0&3\end{bmatrix}$
8.48.0.q.1 8.48.0.203 X191 8P0 8P0-8b $8$ $48$ $0$ $1$ $8$ $2$ $1$ $\begin{bmatrix}1&3\\0&7\end{bmatrix}$, $\begin{bmatrix}1&7\\2&3\end{bmatrix}$, $\begin{bmatrix}7&5\\6&1\end{bmatrix}$
8.48.0.q.2 8.48.0.204 X196 8P0 8P0-8a $8$ $48$ $0$ $1$ $8$ $2$ $1$ $\begin{bmatrix}3&4\\0&7\end{bmatrix}$, $\begin{bmatrix}5&4\\2&3\end{bmatrix}$, $\begin{bmatrix}5&7\\0&3\end{bmatrix}$
  displayed columns for results